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A mastery of algebra is one of the most useful skills you can bring to the GMAT, because algebra applies not only to those problems that explicitly mention variables, such as

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but also to word problems with unknown variables: If Jim s donut shop sold 220 donuts this morning for $12100, how much, on average, did Jim charge for each donut The following chapter will deal with solving algebraic problems in greater detail For now, let s examine the type of notation used in algebraic problem solving At the heart of algebra lies the concept of the variable an unknown quantity, represented by a Latin or Greek letter, whose value, if it exists, can be found by successive application of

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The Internet and the World Wide Web are firmly entrenched in our lives Every day, thousands of new sites are developed Users find new ways to use the Web that its implementers did not imagine With the material contained in this text, you will learn the basic language common to all web sites Perhaps, you will take this material and develop the next big web site

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mathematical rules Any letter can be used to represent the variable, but the GMAT favorites are a, b, n, x, y, and z Most GMAT math involves only the four basic operations of addition, subtraction, multiplication, and division Addition is expressed with the + sign: x + y Subtraction is expressed with the sign: x y Multiplication is expressed in a few different ways With constants, a question might use the sign: 5 3 = 15 When dealing with variables, GMAT questions generally place the variables either immediately next to one another or with adjoining parentheses: x y = ( x )( y ) Division is usually expressed fractionally, rather than with the division sign, as in x y = x y Any collection of variables multiplied but not added together is called a term Examples include x , xy , x , and 15 y The algebraic order of operations governs which operation is performed first in simplifying an expression In algebraic order, exponents precede multiplication and division, which in turn precede addition and subtraction Parentheses are used to change this order and to apply operations to groups of terms simultaneously So, x ( y + z ) = xy + xz That is, the parentheses dictate that we must apply the function multiply by x to all the terms grouped within the parentheses This is the distributive rule of multiplication, since the x is said to be distributed over the other terms The distributive rule does not, however, apply to addition or subtraction: x + (y + z ) = x + y + z not

(x + y ) + (x + z )

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Division is just the inverse form of multiplication, so the distributive rule applies to division as well: y +z y z = + x x x A collection of two terms, such as the preceding y + z, is called a binomial, since it is composed of two terms Three such terms (eg, x + y + z) make up a trinomial, and any general collection of terms is called a polynomial Multiplying two polynomials together requires multiplying every term in one polynomial by every term in the other With binomials, the FOIL (First, Outside, Inside, Last) rule is a handy mnemonic:

Figure 8-2

More often on GMAT questions, the binomials in a problem contain the same variables Three common binomial expressions are

( x + y ) ( x + y ) = ( x + y )2 = x 2 + 2xy + y 2 ( x y ) ( x y ) = ( x y )2 = x 2 2xy + y 2 ( x + y )( x y ) = x 2 y 2

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vb.net ean 13 reader

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vb.net ean 13 reader